Examples of using Mathematical objects in English and their translations into Indonesian
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Colloquial
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Ecclesiastic
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Computer
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Ecclesiastic
Mathematical objects themselves.
Existence: There are mathematical objects.
Mathematical objects are abstract.
Not Given- to decorate buildings with mathematical objects such as tessellations;
Mathematical objects do not exist.
This is done to decorate buildings with mathematical objects such as tessellations;
They say'mathematical objects don't really exist'.
Fractals of many kinds were originally studied as mathematical objects.
Thirdly, they may use mathematical objects such as tessellations to decorate buildings.
The ability to manipulate numbers, symbols and other mathematical objects;
These are convoluted mathematical objects that can be analysed using complex numbers.
Still, one can have recognizable finite metaproofs about these infinite mathematical objects.
So there exist abstract mathematical objects that these expressions refer to and quantify over.
This set-up allows LMFDB to scale as needed,and deliver computational results and mathematical objects quickly when researchers need them.
The abstract nature of mathematical objects presents special philosophical challenges.
In short, Denotational Semantics is an approach of formalizing the meanings of a programming language, it is concerned with finding mathematical objects called domains that represent what programs do.
Elsewhere he says:"Mathematical objects cannot exist apart from sensible(i.e., material) things.".
The relation between the two geometries, Euclidean and projective, shows that mathematical objects are not given to us with their structure.
Finally, it should also be noted at the start that fictionalism is a version of mathematical nominalism,the view that there are no such things as mathematical objects.
Initially black holes are only considered as mathematical objects born of the general theory of relativity only.
Virtually all mathematical objects can be defined in the language of sets and the notion of a set is simple enough to come up with a relatively short and sharp set of axioms.
Tensors crop up all over physics- they're simply mathematical objects that can represent multiple numbers at the same time.
In a sense, the thesis is that mathematical objects(if there are such objects) simply have no intrinsic nature.
Fictionalism, on the other hand,in the philosophy of mathematics states that talk of numbers and other mathematical objects is nothing more than a convenience for doing science.
Consequently, structuralism maintains that mathematical objects do not possess any intrinsic properties but are defined by their external relations in a system.
In non-gravitational physics,the approach to quantum theory that has proved most successful involves mathematical objects known as'Path Integrals' that were introduced by the Nobel Prize winner Richard Feynman.
And that's where I work. I create mathematical objects, symmetrical objects, using Galois' language, in very high dimensional spaces.